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In an AP: (i) given a=5, d=3, a(n)=50,...

In an AP:
(i) given a=5, d=3, `a_(n)=50`, find n and `S_(n)`.
(ii) given `a=7, a_(13)=35,` find d and `S_(13)`
(iii) given `a_(12)=37, d=3`, find a and `S_(12)`
(iv) given `a_(3)=15, S_(10)=125`, find and `a_(10)`.
(v) given d=5, `S_(9)=75` and a and `a_(9)`.
(vi) given `a=2, d=8, S_(n)=90`, find n and `a_(n)`.
(vii) given `a=8, a_(n)=62, S_(n)=210`. find n and d.
(viii) given `a_(n)=4, d=2, S_(n) = -14,` find n and a.
(ix) given `a_(n)=3, n=8, S_(n)=192,` find d.
(x) Given `l=28, s=144` and there are total 9 terms find a.

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In an AP : given a = 5, d = 3, a_(n) = 50 , find n and S_(n) .

In an A.P: (i) Given a= 5, d=3, a_(n) = 50 , find n and S_(n) . (ii) Given a=7, a_(13) = 35 , find 'd' and S_(13) . (iii) Given a_(12) = 37 , d=3 , find a and S_(12) . (iv) Given a_(3) = 15, S_(10) = 125 , find 'd' and a_(10) . (v) Given d= 5, S_(9) = 75 , find 'a' and a_(9) . (vi) Given a=2, d=8, S_(n) = 90 , find 'n' and a_(n) . (vii) Given a=8, I=a_(n) = 62,S_(n) = 210 , find 'n' and 'd'. (viii) Given a_(n) = 4=I, d=2, S_(n) = -14 , find 'n' and 'a'. (ix) Given a=3, n=8, S_(n)= 192 , find 'd'. (x) Given I= 28, S_(n) = 144 , and there are a total 9 terms find 'a' .

In an AP : given a_(n) = 4, d = 2, S_(n) = -14 , find n and a.

In an AP : given a = 7, a_(13) = 35 , find d and S_(13) .

In an AP: (i) Given a=5, d=3, a_(n) = 50 , find n and S_(n) (ii) given a=7, a_(13) = 35 , find d and S_(13) . (iii) given a_(12) = 37, d=3 , find a and S_(12) (iv) given a_(3) = 15, S_(10) = 125 , find d and a_(10) (v) given a=2, d= 8, S_(n) = 90 , find n and a_(n) (vi) given a_(n) = 4, d=2, S_(n) = - 14 , find n and a. (vii) given l=28, S= 144, and there are total 9 terms, find a.

In an AP : given a = 8, a_(n) = 62, S_(n) = 210 , find n and d.

In an AP : given a_(12) = 37, d = 3 , find a and S_(12) .

In an AP : given a = 2, d = 8, S_(n) = 90 , find a and a_(n) .

In an AP : given a_(3) = 15, S_(10) = 125 , find d and a_(10) .

In an AP : given d = 5, S_(9) = 75 , find a and a_(9) .

CPC CAMBRIDGE PUBLICATION-ARITHMETIC PROGRESSIONS-EXERCISE 1.3
  1. Find the sum of the following Aps: (i) 2, 7, 12, …….., to 10 terms. ...

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  2. Find the sums given below : (i) 7+10(1)/(2)+14+……..+84 (ii) 34+32...

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  3. In an AP: (i) given a=5, d=3, a(n)=50, find n and S(n). (ii) give...

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  4. How many terms of the A.P : 9, 17 25,… must be taken to give sum of 63...

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  5. The first of an A.P is 5, the last term is 45 and the sum is 400. Find...

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  6. The first and the last terms of an A.P are 17 and 350 respectively. If...

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  7. Find the sum of first 22 terms of an A.P in which d = 7 and 22nd term ...

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  8. Find the sum of first terms of an A.P whose second and third terms are...

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  9. If the sum of first 7 terms of an A.P is 49 and that of 17 terms is 28...

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  10. Show that a(1), a(2), ….,a(n),… form an A.P where an is defined as bel...

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  11. If the sum of the first n^(th) terms of an A.P is 4n-n^(2) , what is t...

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  12. Find the sum of the first 40 positive integers divisible by 6.

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  13. Find the sum of the first 15 multiples of 8 .

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  14. Find the sum of the odd numbers between 0 and 50.

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  15. A contract on construction job specifies a penalty for delay of comple...

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  16. A sum of Rs. 700 to be used to give seven cash prizes to students of a...

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  17. In a scholl students thought of planting trees in and around the schoo...

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  18. A spiral is made up of successive semicircles, with centres alternatel...

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  19. 200 logs are stacked in the following manner : 20 logs in the bottom r...

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  20. In a potato race, a bucket is placed at the starting point, which is 5...

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